I had a great teacher many years ago who taught us a different way of reading logarithmic equations.
Instead of "the log base 5 of x equals 2", she would actually make us say "the exponent to which we raise the base 5, to get x, is 2". In that phrasing, it's much more obvious that you're going to raise 5 to the power 2.
Keep that in mind; it might help you out on a future problem.
2007-06-08 04:34:38
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answer #1
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answered by TFV 5
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In following solution, "log" is taken to mean log base 5.
log x = 2
x = 5²
x = 25
2007-06-08 05:03:04
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answer #2
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answered by Como 7
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I'm assuming you mean log with a base of 5.
For log(base b) x = y, x = b^y, so in this case x = 5^2 = 25.
--charlie
2007-06-08 04:26:25
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answer #3
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answered by chajadan 3
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If the 5 on the bottom is the base of the logarithm, then change it to exponential form, which is:
5^2=x
25=x
Your answer is 25.
2007-06-08 04:26:08
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answer #4
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answered by thegame112101 2
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Do you mean log to the base 5?
log_5(x) = 2
Hence x = 5^2 = 25
2007-06-08 04:26:39
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answer #5
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answered by dudara 4
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is that log with a base of 5?
if so, remember log (baseb) x=a can be rewritten as
b^a=x so 5^2=25 (man it is difficult to type math stuff here!)
2007-06-08 04:28:23
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answer #6
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answered by nagoyarob 2
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